A hypothetica atom has energy levels uniformaly separated by 1.3 eV. At a temperature 2500k, what is the ratio of number of atoms in 15th excited state to the number in 13 th excited state.
Text Solution
Verified by Experts
It is known that in excited state x, no. of atoms, `N_x=N_0e^((E_x-E_0)//kT)` `:. (N_(15))/(N_(13))=e^(-(E_(15)-E_(13))//kT)` `=exp.[-(2xx1.3eV)/(kT)]` `=exp.[-(2.6xx1.6xx10^(-19))/(1.38xx10^(-23)xx2500)]` `(N_(15))/(N_(13))=exp.[-12]=1/(e^(12))=6.15xx10^-6`
Topper's Solved these Questions
ATOMS AND NUCLEI
PRADEEP|Exercise (II) very short answer 16|1 Videos
ATOMS AND NUCLEI
PRADEEP|Exercise (I) Short Answer questions 1|1 Videos
COMMUNICATION SYSTEMS
PRADEEP|Exercise MODEL TEST PAPER-2|9 Videos
Similar Questions
Explore conceptually related problems
A hypothetical atom has energy levels uniformly separated by 1.2 eV. At a temperature of 2000 K, what is the ratio of the number of atoms in the 13th excited state to the number in the 11th excited state?
A hydrogen atom in the 4th excited state, then:
The ratio of energies of hydrogen atom in its first excited state to third excited state is
What is the ratio of the energies of an hydrogen atom, when it is in the third and second excited states?
Energy of H-atom in the ground state is -13.6eV . Hence energy in the second excited state is
What is the separation energy (in eV ) for Be^(3+) in the first excited state ?
The energy of an atom or ion in the first excited state is -13.6 eV. It may be
PRADEEP-ATOMS AND NUCLEI-Assertion- Reason type question 12